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Euler s Totient Function

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أستاذ المادة ستار بدر سدخان المالكي       07/05/2012 19:33:50
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Euler s Totient Function
Significant in cryptography, the totient function (sometimes known as the phi function) is defined as the number of nonnegative integers less than that are coprime to . Mathematically, this is represented as

Which immediately suggests that for any prime

The totient function for any exponentiated prime is calculated as follows



The Euler totient function is also multiplicative

Where gcd (a , b) =1

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Euler s Totient Function
Significant in cryptography, the totient function (sometimes known as the phi function) is defined as the number of nonnegative integers less than that are coprime to . Mathematically, this is represented as

Which immediately suggests that for any prime

The totient function for any exponentiated prime is calculated as follows



The Euler totient function is also multiplicative

Where gcd (a , b) =1



Euler s Totient Function
Significant in cryptography, the totient function (sometimes known as the phi function) is defined as the number of nonnegative integers less than that are coprime to . Mathematically, this is represented as

Which immediately suggests that for any prime

The totient function for any exponentiated prime is calculated as follows



The Euler totient function is also multiplicative

Where gcd (a , b) =1


المادة المعروضة اعلاه هي مدخل الى المحاضرة المرفوعة بواسطة استاذ(ة) المادة . وقد تبدو لك غير متكاملة . حيث يضع استاذ المادة في بعض الاحيان فقط الجزء الاول من المحاضرة من اجل الاطلاع على ما ستقوم بتحميله لاحقا . في نظام التعليم الالكتروني نوفر هذه الخدمة لكي نبقيك على اطلاع حول محتوى الملف الذي ستقوم بتحميله .